# automorphism Meaning in Bengali

## Similer Words:

automorphismsautomotive

autonomic

autonomous

autonomously

autonomy

autopilot

autopsies

autopsy

autosuggestion

autumn

autumnal

autumns

auxiliaries

auxiliary

## automorphism's Usage Examples:

In mathematics, an **automorphism** is an isomorphism from a mathematical object to itself.

In mathematics, the **automorphism** group of an object X is the group consisting of **automorphism**s of X.

Further equivalent definitions of Dn are: The **automorphism** group of the graph consisting only of a cycle with n vertices (if n ≥.

In the mathematical field of graph theory, an **automorphism** of a graph is a form of symmetry in which the graph is mapped onto itself while preserving the.

the **automorphism** group of An is the symmetric group Sn, with inner **automorphism** group An and outer **automorphism** group Z2; the outer **automorphism** comes.

In abstract algebra an inner **automorphism** is an **automorphism** of a group, ring, or algebra given by the conjugation action of a fixed element, called the.

any algebraic version of E6 is the cyclic group Z/3Z, and its outer **automorphism** group is the cyclic group Z/2Z.

**automorphism** group, because 36 ≡ 1 (modulo 7), while lower powers do not give 1.

Thus this **automorphism** generates Z6.

There is one more **automorphism** with.

their conjugacy classes, a finite presentation, their subgroups, their **automorphism** groups, and their representation theory.

In mathematics, the outer **automorphism** group of a group, G, is the quotient, Aut(G) / Inn(G), where Aut(G) is the **automorphism** group of G and Inn(G) is.

obtains the notions of ring endomorphism, ring isomorphism, and ring **automorphism**.

isomorphism from a partially ordered set to itself is called an order **automorphism**.

[citation needed] An **automorphism** is an isomorphism from a structure to itself.

endomorphism is a lattice homomorphism from a lattice to itself, and a lattice **automorphism** is a bijective lattice endomorphism.

In certain contexts it is an **automorphism**, but this is not true in general.

any algebraic version of E7 is the cyclic group Z/2Z, and its outer **automorphism** group is the trivial group.

in the sense that its birational **automorphism** group is finite.

At the other extreme, the birational **automorphism** group of projective space P n {\displaystyle.

their order, the size of the Schur multiplier, the size of the outer **automorphism** group, usually some small representations, and lists of all duplicates.

An endomorphism that is also an isomorphism is an **automorphism**.